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The binary black-hole merger GW150914 was the first gravitational-wave detections that came from a binary merger. In this paper, we study the intermediate stage GW150914 with mass ratios of 3:4 to 7:4 in detail, and find that the unequal-mass black holes would stay in different attractor points and collide around the common center of mass in equal-mass cycles. The total mass of the binary after the merger is smaller than that of the initial black holes for unequal-mass binaries, while the total mass is exactly the same as that of the initial black holes for equal-mass binaries. During the merger process, the heavy black hole moves quickly from the vicinity of the large mass black hole to the common center of mass of the binary, leading to an inevitable merger, while the light hole travels slowly in the equal-mass system and spends more time around the center of mass of the equal-mass system, thus causing more time of coalescence. The final mass of the equal-mass binary is higher than that of the unequal-mass binary.

Appendix A: Angular momentum conservation

Consider a general case in which the two holes have spins (in principle, the spins may be aligned, anti-aligned, or other combinations) and finite masses. The angular momentum of the system can be written as a sum of three parts as follows:

J=J_{1}+J_{2}+J_{\rm corr},

where J1 represents the angular momentum of the two black holes before the merger, and J2 represents the angular momentum of the two holes after the merger. Jcorr represents the angular momentum of the two holes after the merger. This equation can be directly derived from the formula M_{

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